Mathematics Optional (6 months)
358 lectures318 hours
6 months access13 free samples
Linear Algebra 23 lectures · 22.8 h
▶Introduction to Linear Algebra — 163 min
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Vector Spaces — 252 min
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Vector Spaces -II — 358 min
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Linear dependence — 461 min
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Linear dependence - II — 560 min
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Basis and Dimension — 660 min
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Basis and Dimension - II — 752 min
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Linear Transformation — 863 min
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Linear Transformation - II — 963 min
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Linear Transformation - III — 1052 min
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Linear Transformation - IV — 1160 min
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Change of Basis, invertiable Transformation — 1260 min
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Linear Algebra, matrices, system of equations — 1361 min
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system of equations — 1460 min
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system of equations -II — 1563 min
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Characterstics values and vectors — 1662 min
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Characterstics values and vectors - II — 1757 min
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cayley hamilton theroem problems — 1862 min
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Problems on eigen values and vectors — 1963 min
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Quadratic forms — 2060 min
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Quadratic forms - II — 2164 min
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Quadratic forms - III — 2257 min
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Doubt clarification revision — 2343 min
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Calculus 28 lectures · 26.3 h
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Introduction to Calculus — 141 min
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Limits and Continuity — 264 min
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Problems on Limits-I — 357 min
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Problems on Limits - II — 464 min
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Continuity — 561 min
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Meanvalue theorems — 652 min
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Problems on Meanvalue theorems-I — 755 min
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Problems on Meanvalue theorems - II — 855 min
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Multivariable Calculus — 954 min
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Problems on Multivariable Calculus — 1056 min
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Partial Differentiation — 1160 min
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Problems on Partial Differentiation-I — 1256 min
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Total Differentiation — 1357 min
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Problems on Partial Differentiation - II — 1464 min
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Jacobian — 1561 min
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Maxima and Minima-I — 1653 min
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Maxima and Minima - II — 1765 min
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Maxima and Minima - III — 1859 min
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Lagranges method of multipliers — 1965 min
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Double Integration — 2058 min
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Multiple Integration-I — 2145 min
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Multiple Integration - II — 2245 min
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Triple Integrals-I — 2357 min
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Triple Integrals - II — 2454 min
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Surface Areas — 2559 min
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Asymptotes and Curve tracing-I — 2655 min
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Asymptotes and Curve tracing - II — 2745 min
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Curve tracing — 2848 min
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Analytic Geometry 36 lectures · 32.6 h
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Introduction to Analytic Geometry — 160 min
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Planes — 258 min
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Planes - II — 364 min
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Planes - III — 467 min
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System of planes bisectors — 556 min
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Pair of planes — 663 min
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Straight line — 756 min
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Straight line - II — 842 min
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Straight line - III — 958 min
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Straight line - IV — 1056 min
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Coplanarity — 1156 min
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Straight lines other concepts — 1258 min
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Spheres — 1359 min
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Spheres - II — 1451 min
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Sphere - III — 1553 min
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Sphere - IV — 1651 min
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Sphere - V — 1750 min
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Sphere - VI — 1852 min
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Radical center — 1945 min
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Spheres — 2056 min
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Conjugate Plane — 2146 min
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Cone — 2251 min
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Cone - II — 2347 min
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Cone - III — 2452 min
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Reciprocal cone — 2553 min
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Right circular cone — 2655 min
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Right circular cone - II — 2750 min
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Cylinder — 2856 min
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Right Circular Cylinder — 2955 min
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Conicoid — 3028 min
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Conicoid -II — 3147 min
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Conicoid -III — 3256 min
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Conicoid -IV — 3369 min
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Normals to conicoid — 3452 min
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Normals to conicoid, conjugate diameters — 3560 min
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Problems on semi diameters — 3654 min
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Ordinary Differrential Equations 29 lectures · 25.0 h
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Introduction to Ordinary Differential Equations — 148 min
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Formulation of differential equations — 256 min
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Formulation of differential equations - II — 359 min
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Solution of the differential equations — 453 min
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Solution of the differential equations - II — 544 min
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Solution of the differential equations - III — 660 min
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Exact equations — 757 min
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First order higher differential equations — 849 min
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First order higher differential equations - II — 944 min
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First order higher differential equations - III — 1045 min
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Linear Differential Equations — 1152 min
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Linear Differential Equations - II — 1250 min
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Linear Differential Equations - III — 1360 min
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Linear Differential Equations - IV — 1427 min
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Linear Differential Equations - V — 1558 min
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Linear Differential Equations - VI — 1658 min
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Method of variation of parameters — 1759 min
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Orthogonal trajectory — 1855 min
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Introduction to Laplace transforms — 1943 min
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Laplace transforms — 2050 min
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Laplace transforms - II — 2144 min
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Laplace transforms - III — 2244 min
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Laplace transforms - IV — 2355 min
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Laplace transforms - V — 2446 min
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Inverse Laplace transforms — 2553 min
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Inverse Laplace transforms - II — 2651 min
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Applications of Laplace transforms — 2752 min
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Transforms of special function — 2861 min
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Previous year problems — 2950 min
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Dynamics and Statics 36 lectures · 26.5 h
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Introduction to Statics — 135 min
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Basics of Statics — 254 min
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Basics of Statics - II — 346 min
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Lamis theorem — 452 min
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Problems on Lamis theorem — 53 min
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Problems on Lamis theorem — 653 min
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Problems on Lamis theorem -II — 750 min
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Equilibrium of Rigid Body — 861 min
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Equilibrium of Rigid Body - II — 948 min
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Equilibrium of Rigid Body - III — 1046 min
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Equilibrium of Rigid Body - V — 1157 min
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Equilibrium of Rigid Body - VI — 1249 min
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Equilibrium of Rigid Body - VI — 1344 min
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common catenary — 1441 min
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common catenary - II — 1541 min
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common catenary - III — 1636 min
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Stability of equilibrium — 1759 min
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Problems on Stability of equilibrium — 1841 min
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virtual work — 1940 min
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Problems on virtual work — 2040 min
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Stability of equilibrium in 3D — 2140 min
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Stability of equilibrium in 3D - II — 2241 min
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Problems on Stability of equilibrium in 3D — 2342 min
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Introduction to Dynamics — 2436 min
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Rectilinear motion — 2543 min
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simple harmonic motion — 2648 min
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Problems on simple harmonic motion — 2740 min
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projectile motion — 2844 min
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Problems on Projectiles — 2941 min
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Constrained motion — 3045 min
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Problems on Constrained motion — 3142 min
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Central forces — 3246 min
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Central forces - II — 3338 min
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Central forces - III — 3454 min
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Problems on Central forces — 3545 min
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Problems on Central forces - II — 3632 min
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Vector Analysis 17 lectures · 15.0 h
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Introduction to Vector Calculus — 155 min
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Vector and Scalar Fields — 258 min
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Vector and Scalar Fields - II — 355 min
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Problems on Gradient — 450 min
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Divergence — 553 min
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Problems on divergence and curl — 652 min
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Higher order derivatives Vector identities and vector equations — 760 min
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Surface and Line integrals — 857 min
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Surface integrals — 955 min
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Surface integrals - II — 1060 min
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Stokes theorem — 1162 min
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Greens theorem — 1245 min
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Serret-Frenets formulae — 1356 min
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Curvature and Torsion — 1427 min
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curvature and torsion - II — 1563 min
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curvature and torsion - III — 1640 min
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Previous years problems — 1741 min
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